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The Spread of Almost Simple Classical Groups

BuchKartoniert, Paperback
154 Seiten
Englisch
Springererschienen am26.05.20211st ed. 2021
This monograph studies generating sets of almost simple classical groups, by bounding the spread of these groups. This monograph will interest researchers in group generation, but theopening chapters also serve as a general introduction to the almost simple classical groups.mehr
Verfügbare Formate
BuchKartoniert, Paperback
EUR26,74
E-BookPDF1 - PDF WatermarkE-Book
EUR58,84

Produkt

KlappentextThis monograph studies generating sets of almost simple classical groups, by bounding the spread of these groups. This monograph will interest researchers in group generation, but theopening chapters also serve as a general introduction to the almost simple classical groups.
Details
ISBN/GTIN978-3-030-74099-3
ProduktartBuch
EinbandartKartoniert, Paperback
Verlag
Erscheinungsjahr2021
Erscheinungsdatum26.05.2021
Auflage1st ed. 2021
ReiheLecture Notes in Mathematics
Seiten154 Seiten
SpracheEnglisch
IllustrationenVIII, 154 p. 35 illus.
Artikel-Nr.16383055

Inhalt/Kritik

Inhaltsverzeichnis
- Introduction. - Preliminaries. - Shintani Descent. - Fixed Point Ratios. - Orthogonal Groups. - Unitary Groups.mehr
Kritik
"The monograph is essentially dedicated to experts in the field and provides a detailed analysis of the spread of the groups, as part of a wider current research project." (Enrico Jabara, zbMATH 1510.20001, 2023)

"The purposes of the monograph are twofold. Firstly, it provides an introduction to the almost simple classical groups for a broad audience, including graduate students new to the area. Secondly, for the experts in the field, it provides a detailed analysis of the spread of these groups, as part of a wider current research project." (Stefan Kohl, Mathematical Reviews, May, 2022)mehr

Autor

Scott Harper is a Heilbronn Research Fellow at the University of Bristol. His main research interest is group theory, having published several papers on the subject. This is his first book. He is particularly interested in simple groups and connections between group theory and combinatorics. Previously, he was a London Mathematical Society Early Career Research Fellow at the University of Padua, and he completed his PhD at the University of Bristol, during which time he was awarded the Cecil King Travel Scholarship from the London Mathematical Society.